Resolutions of Collinearity Among Four Points in the Complex Projective Plane
By a theorem of Mnëv, every possible algebraic singularity occurs in certain incidence subspaces of (P²)ⁿ x (P²)ᵐ for some n, m. These incidence subspaces are defined by conditions that include (1) certain points must lie on certain lines, (2) i of the n points coincide, and (3) j of the m lines coi...
Main Author: | Piercey, Victor Ian |
---|---|
Other Authors: | Hu, Yi |
Language: | en |
Published: |
The University of Arizona.
2012
|
Subjects: | |
Online Access: | http://hdl.handle.net/10150/222831 |
Similar Items
-
The effects and detection of collinearity in an analysis of covariance
by: Giacomini, Jo Jane
Published: (2011) -
CAMERA CALIBRATION USING FRONTO PARALLEL PROJECTION AND COLLINEARITY OF CONTROL POINTS
by: SASHA NICOLAS DA ROCHA PINHEIRO
Published: (2016) -
Reconstruction of Convex Bodies in the Plane from Three Non-Collinear Point Source Directed X-Rays
by: Lauzon, Michael
Published: (2000) -
Enumerating Collinear Points in Higher Dimensions
by: Ali Gholami Rudi, et al.
Published: (2019-09-01) -
On sets of points on finite planes
by: Ball, Simeon Michael
Published: (1994)